Numerical nonlinear inverse problem of determining wall heat flux

Heat and Mass Transfer/Waerme- und Stoffuebertragung

Volumn 41, Issue 5, 2005, Pages 411-418

  Zueco, J ^a   Alhama, F ^a   Gonzalez Fernandez C F ^a  

^a TECHNICAL UNIVERSITY OF CARTAGENA   (Spain)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTER SIMULATION; ELECTRIC CONDUCTIVITY; ELECTRIC POTENTIAL; FLUXES; HEAT FLUX; INVERSE PROBLEMS; MATHEMATICAL MODELS; RANDOM ERRORS; SENSORS; THERMODYNAMIC PROPERTIES; WAVEFORM ANALYSIS;

INCIDENT FLUX; PLANE WALLS; SENSOR LOCATION; WALL HEAT FLUX;

WALL FLOW;

EID: 17444401780     PISSN: 09477411     EISSN: None     Source Type: Journal    
DOI: 10.1007/s00231-004-0553-1     Document Type: Article

References (19)

1. Stolz G Jr (1960) Numerical solution to an inverse problem of heat conduction for simple shape. J Heat Transfer T ASME 82:20-26
2. Burggraf OR (1964) An exact solution of the inverse problem in heat conduction theory and publications. J Heat Transfer T ASME 860:373-382
3. Sparrow EM, Haji-Sheikh A, Lundgren TS (1964) The inverse problem in heat conduction. J Appl Mechanics 32(3):369-375
4. Beck JV (1968) Surface heat flux determination using an integral method. Nucl Eng Des 7:170-178
5. Beck JV, Blackwell B, St Clair CR Jr (1985) Inverse heat conduction, ill-posed problems. Wiley-Interscience, New York
6. Alifanov OM, Mikhailov VV (1978) Solution of the nonlinear inverse thermal conductivity problem by the iteration method. Translated Inzhenerno-Fizicheskii Zhurnal 35(6):1123-1129
7. Hills RG, Hensel EC Jr (1986) One-dimensional nonlinear inverse heat conduction technique. Numer Heat Transfer 10:369-393
8. Kurpisz K (1991) Numerical solution of one case inverse heat conduction problem. J Heat Transfer 113:280-286
9. Huang CH, Özisik MN (1992) Inverse problem of determination unknown wall heat flux in laminar flow through a parallel plate duct. Num Heat Transfer A 21:55-70
10. Park HM, Chung OY (1999) Inverse natural convection problem of estimating wall heat flux using a moving sensor. J Heat Transfer 121:828-836
11. Alhama F, Zueco J, González-Fernández CF (2003) An inverse determination of unsteady heat fluxes using a network simulation method. J Heat Transfer 125(6):1178-1183
12. González-Fernández CF, Alhama F, López Sánchez JF, Horno J (1998) Application of the network method to heat conduction processes with polynomial and potential-exponentially varying thermal properties. Numer Heat Transfer A 33:549-559
13. Alhama F, González-Fernández CF (2002) Transient thermal behaviour of phase-change processes in solid foods with variable thermal properties. J Food Eng 54:331-336
14. Statistic for Windows 2.0 (1986)
15. Pspice 6.0. (1994) Microsim Corporation, 20 Fairbanks, Irvine, California 92718
16. Chantasiriwan S (1999) Comparison of three sequential function specification algorithms for the inverse heat conduction problem. Int Commun Heat Mass Transfer 26(1):115-124
17. Zueco J, Alhama F, González-Fernández CF (2003) An inverse problem to estimate temperature dependent heat capacity under convection processes. Heat Mass Transfer 39(7):599-604
18. Zueco J (2003) Solution of inverse heat conduction problem by means of the network simulation method. PhD Thesis, Technical University of Cartagena (in Spanish)
19. Huang CH, Yan JY, Chen HT (1995) Function estimation in predicting temperature-dependent thermal conductivity without internal measurements. J Therm Heat Transfer 9(4):667-673